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Hey, I am really stuck on a question so if anyone can help me I would be very grateful.
Show that the set of finite unions of closed intervals
in has the f.i.p.I know that for a collection of sets to have the finite intersection property means that each nonempty finite sub-collection of these sets has a nonempty intersection.
I really need help on this question, analysis is killing me.
Thanks in advance for any help.
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I'm not entirely sure what your set actually is. How are the x_i and y_i defined?
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